Quote:
Ethics board member: All actions that are permissible under the code of ethics are also legal in all of the jurisdictions in which our company operates. Furthermore, regardless of whether it has been determined if an action is legal, it is always permissible to ask the ethics board to review the action for conformity to the code of ethics.
Statements: Without exception, an action is permissible under the code of ethics ___1___ it is legal in all of the jurisdictions in which the company operates. Furthermore, one is permitted to ask the ethics board to review an action for conformity to the code of ethics ___2___ the legality of the action has been established.
Choosing between IF and ONLY IF seems to be the major trap in this question.
Question's stem says:
All actions that are permissible under the code of ethics are also legal. But are all legal actions also ethical? That's not true.
We can summarise this as: All actions that are ethical, are also legal. Can be rewritten as:
If an action is ethical, it is legal.This means,
ethical actions must be legal.Let's try both the answers in (1) and see what we get.
On using
if, we get:
An action is ethical if it is legal. This is same as saying:
If an action is legal, it is ethical.Let's take an example:
A will study if A fails. It can be rewritten as:
If A fails, A will study.In this sentence, we can deduce that A failing leads to A studying.
The actual statement means:
Legal actions must be ethical. This is opposite to what the stem says:
If an action is ethical, it is legal = ethical actions must be legal.On using
only if, we get:
An action is ethical only if it is legal.Example:
A will study only if A fails.In this sentence, say A fails. Can we 100% say that A will study? We cannot.
But, say A will study. Can we 100% say that A has failed? We can. So, the example basically means: If A will study, then A must have failed.
The actual statement means:
Ethical actions must be legal. This matches our stem.
Correct:
ONLY IF.Rules to remember:
A if B = If B, then A = If B true, A must be true = If A
not true, B must
not be true.
A only if B = If A, then B = If A true, B must be true = If B
not true, A must
not be true.
To elaborate:
Both
A only if B and
if A then B expressions mean that B is a necessary condition (with respect to A), or equivalently that A is a sufficient condition (with respect to B).
The expression "if A then B" stresses the sufficiency of A while the expression "A only if B" stresses the necessity of B, in the following sense: It says that A holds true only if B does (which is the same as if A is true, B must be true).